<p>
  The following table shows, for each even weight between 4 and 58, the Galois orbits of Hecke eigenforms in the space \(M_*({\rm Sp}(4,\mathbb{Z}))\).
  The number (#) next to each orbit denotes the number of eigenforms in the orbit.
  <ul>
    <li>
      <span class="emph">E</span> denotes an orbit consisting of Siegel Eisenstein series,
    </li>
    <li>
      <span class="emph">Klingen</span> denotes an orbit consisting of Klingen Eisenstein series,
    </li>
    <li>
      <span class="emph">Maass</span> denotes an orbit consisting of Maass liftings,
    </li>
    <li>
      <span class="emph">Ups</span> denotes an orbit consisting of cusp forms which are neither Eisenstein series nor Maass liftings.
    </li>
  </ul>
  You can click on an orbit to get Fourier coefficient, Hecke eigenvalues,
  and other information.
</p>

<div class = "box1">
  <table class="ntdata">
    <thead>
      <tr><td>Weight</td><td>Galois orbits (number of orbits)</td></tr>
    </thead>
    <tbody>
      {% for wt,forms in  info.forms %}
      <tr class = "{{ loop.cycle( 'odd', 'even') }}">
	<td>{{ wt }}</td>
	<td>
          {% for form,dim in forms|sort %}
	  <a style="display: inline;" href="{{ url_for( 'ModularForm_GSp4_Q_top_level', group='Sp4Z', form = form, weight = wt, page = 'specimen', orbit = form ) }}">{{ form }} ({{ dim }})</a>
          {% endfor %}
	</td>
      </tr>
      {% endfor %}
    </tbody>
  </table>
</div>

